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Reasons 1. Given 2. Given 3. An altitude to a side of a triangle is perpendicular to that side. 4. Perpendiculars form right angles. 5. Reflexive property 6. Right triangles are similar if an acute angle of one is congruent to an acute angle of the other. 7. Triangles similar to the same triangle are similar to each other. 8. Corresponding sides of similar triangles are in proportion.

11. The square of the length of the hypotenuse of a right triangle equals the sum of the squares of the lengths of the other two sides.



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As every transaction results in an equal amount of debits and credits in the ledger, the total of all debit entries in the ledger should equal the to tal of all credit entries. At the end of the accounting period, we check this equality by preparing a two-column schedule called a trial balance, which compares the total of all debit balances with the total of all credit balances. The procedure is as follows: 1. List account titles in numerical order. 2. Record balances of each account, entering debit balances in the left column and credit balances in the right column. 3. Add the columns and record the totals. 4. Compare the totals. They must be the same. If the totals agree, the trial balance is in balance, indicating that deb its and credits are equal for the hundreds or thousands of transactions en tered in the ledger. While the trial balance provides arithmetic proof of the accuracy of the records, it does not provide theoretical proof. For ex ample, if the purchase of equipment was incorrectly charged to Expense, the trial balance columns may agree, but theoretically the accounts would be wrong, as Expense would be overstated and Equipment understated. In addition to providing proof of arithmetic accuracy in accounts, the tri al balance facilitates the preparation of the periodic nancial statements. Generally, the trial balance comprises the rst two columns of a work sheet, from which nancial statements are prepared. The worksheet pro cedure is discussed in 8.





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Given: Right ^ABC, with a right angle at C. Legs have lengths a and b, and hypotenuse has length c. To Prove: c2 a2 b2 Plan: Draw CD ' AB and apply Theorem 10.

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child. The children of the context node. descendant. All descendants. parent. The parent (or direct ancestor). ancestor. All ancestors between the root and the current parent node. sibling. Nodes with a shared parent. following-sibling. Siblings to the right of the context node. preceding-sibling. Siblings to the left of the context node. following. All following nodes in the document. preceding. All preceding nodes in the document. self. The context node itself. descendant-or-self. The context node and its descendant. ancestor-or-self. The context node and its ancestor. Here are some key points to remember: Datatypes are dynamic, not strongly cast. Variables are declarative (cannot be updated). Variables are local or global depending on when (and where) they are de ned. Expressions use XPath syntax. Core functions are used in the same manner as in XPath, with the same syntax and datatype restraints.

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1. (a) nI > nII > nIII, SAS; (b) nI > nIII, ASA; (c) nI > nII > nIII, SSS. 2. (a) ASA; (b) SAS; (c) SSS; (d) SAS; (e) ASA; ( f ) SAS; (g) SAS; (h) ASA. 3. (a) AD > DC; (b) jABD jDBC; (c) j1 > j4; (d) BE > ED; (e) BD > AC; ( f ) jBAD > jCDA 4. (a) j1 > j3, j2 > j4, BD > BE; (b) AB > AC, BD > DC, jB > jC; (c) jE > jC, jA > jF, jEDF > jABC 5. (a) x 19, y 8; (b) x 4, y 12; (c) x 48, y 12 8. (a) jb > jd, jE > jG; (b) jA > j1 > j4, j2 > jC; (c) j1 > j5, j4 > j6, jEAD > jEDA 9. (a) BE > EC; (b) AB > BD > AD, BC > CD; (c) BD > DE, EF > FC, AB > AC

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